A unified introduction to the dynamics of interval exchange maps and related topics, such as the geometry of translation surfaces, renormalization operators, and Teichm¨uller flows, starting from the basic definitions and culminating with the proof that almost every interval exchange map is uniquely ergodic. Great emphasis is put on examples and geometric interpretations of the main ideas.A unified introduction to the dynamics of interval exchange maps and related topics, such as the geometry of translation surfaces, renormalization operators, and Teichm¨uller flows, starting from the basic definitions and culminating with the proof that almost every interval exchange map is uniquely ergodic. Great emphasis is put on examples and geometric ...
A natural generalization of interval exchange maps are linear involutions, first introduced by Danth...
International audienceThe Arnoux-Rauzy systems are defined in [5], both as symbolic systems on three...
Contents 0. Introduction 0.1. Interval exchange maps 0.2. The cohomological equation 0.3. Summary of...
A unified introduction to the dynamics of interval exchange maps and related topics, such as the geo...
A unified introduction to the dynamics of interval exchange maps and related topics, such as the geo...
International audienceFor a class of d-interval exchange transformations, whichwe call the symmetric...
A natural generalization of interval exchange maps are linear involutions, first introduced by Danth...
Necessary and suffi cient conditions are given in order that an in terval excha.nge map satisfying K...
An explidt formula for an ergodic cr-finite measure inva.ria.nt by the Gauss map associated to a new...
Interval exchange maps are related to geodesic flows on translation surfaces; they correspond to the...
Abstract. We study the ergodic properties of compositions of interval exchange transforma-tions and ...
International audienceThis is a survey on the big questions about interval exchanges (minimality, un...
We study the ergodic properties of compositions of interval exchange transformations (IETs) and rota...
Abstract. A translation surface on (S,Σ) gives rise to two transverse measured foliations F,G on S w...
International audienceThe Arnoux-Rauzy systems are defined in [5], both as symbolic systems on three...
A natural generalization of interval exchange maps are linear involutions, first introduced by Danth...
International audienceThe Arnoux-Rauzy systems are defined in [5], both as symbolic systems on three...
Contents 0. Introduction 0.1. Interval exchange maps 0.2. The cohomological equation 0.3. Summary of...
A unified introduction to the dynamics of interval exchange maps and related topics, such as the geo...
A unified introduction to the dynamics of interval exchange maps and related topics, such as the geo...
International audienceFor a class of d-interval exchange transformations, whichwe call the symmetric...
A natural generalization of interval exchange maps are linear involutions, first introduced by Danth...
Necessary and suffi cient conditions are given in order that an in terval excha.nge map satisfying K...
An explidt formula for an ergodic cr-finite measure inva.ria.nt by the Gauss map associated to a new...
Interval exchange maps are related to geodesic flows on translation surfaces; they correspond to the...
Abstract. We study the ergodic properties of compositions of interval exchange transforma-tions and ...
International audienceThis is a survey on the big questions about interval exchanges (minimality, un...
We study the ergodic properties of compositions of interval exchange transformations (IETs) and rota...
Abstract. A translation surface on (S,Σ) gives rise to two transverse measured foliations F,G on S w...
International audienceThe Arnoux-Rauzy systems are defined in [5], both as symbolic systems on three...
A natural generalization of interval exchange maps are linear involutions, first introduced by Danth...
International audienceThe Arnoux-Rauzy systems are defined in [5], both as symbolic systems on three...
Contents 0. Introduction 0.1. Interval exchange maps 0.2. The cohomological equation 0.3. Summary of...